Properties of Kites by sgiannakopoulos2020
Loading the math board and drawing, please wait…
This example demonstrates the properties of kites. Key mathematical concepts include the diagonal properties and symmetry of kites. Using GeoGebra commands such as Circle, Segment, Mirror, Angle, and Intersect, one can construct a kite and observe its properties. Suitable for middle school and above students to learn geometric construction.
GeoGebra Commands & Parameters
Circle(A, B') → cSegment(A, B') → fCircle(A, C_1) → dSegment(A, C_1) → gSegment(C_1, B') → hMirror(A, h) → A'Mirror(C_1, h) → C'Segment(A', C') → g'Mirror(A, h) → A'_1Mirror(B', h) → B'_1Segment(A'_1, B'_1) → f'Mirror(C_1, g) → C'_1Mirror(B', f) → B'_2Mirror(C_1, g) → C'_2Angle(A, B', A') → αAngle(B', A', C_1) → βAngle(A', C_1, A) → γAngle(C_1, A, B') → δSegment(A, A') → iSegment(B', C_1) → jIntersect(i, j) → DAngle(B', D, A) → εAngle(A', D, B') → ζDistance(A, D) → distanceADMidpoint(A, D) →Distance(D, A') → distanceDA'Midpoint(D, A') →Distance(B', D) → distanceBDMidpoint(B', D) →Distance(D, C_1) → distanceDC1Midpoint(D, C_1) →